Evaluate the Integral integral of e^(11x) with respect to x

Problem

(∫_^)(e(11*x)*d(x))

Solution

1. Identify the form of the integral, which is an exponential function of the form (∫_^)(e(a*x)*d(x))

2. Apply the rule for integrating exponential functions where the exponent is a linear function of x which states (∫_^)(e(a*x)*d(x))=1/a*e(a*x)+C

3. Substitute the constant a=11 into the formula.

4. Add the constant of integration C to complete the indefinite integral.

Final Answer

(∫_^)(e(11*x)*d(x))=(e(11*x))/11+C

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